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Computer aided research into triangle geometry

Published online by Cambridge University Press:  01 August 2016

Adrian Oldknow
Adrian Oldknow*
Affiliation:
Chichester Institute of Higher Education, Bognor Regis PO21 1HR
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Extract

This article considers the use of a range of computer tools for aiding geometric exploration, together with a suitable algebraic representation for objects connected with the triangle. The techniques are applied to produce new results in the geometry of the triangle. This is an extended version of part of the contribution: How do computers change the way we do mathematics? given at the Association’s 1994 Easter Conference.

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Type
Articles
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The Mathematical Gazette , Volume 79 , Issue 485 , July 1995, pp. 263 - 274
Copyright
Copyright © The Mathematical Association 1995

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References

1. Cabri Géomètre, IMAG, Université Joseph Fourier, Grenoble, France (1988).Google Scholar
2. The Geometer’s Sketchpad, Key Curriculum Press, Berkeley CA, USA (1991).Google Scholar
3. Davies, Philip J., The rise, fall, and possible transfiguration of triangle geometry, American Mathematical Monthly 102 (3) (March 1995), pp. 204–214.Google Scholar
4. Derive, Soft Warehouse, Inc. Honolulu, Hawaii, USA (1988).Google Scholar
5. MathCAD, MathSoft, Cambridge MA, USA (1991).Google Scholar
6. TrueBASIC, True BASIC Inc, West Lebanon NH, USA (1990).Google Scholar
7. Coxeter, H.S.M., Introduction to Geometry, 2nd edition, J. Wiley (1969).Google Scholar
8. Sommerville, D.M.Y., Analytical Conies, G. Bell (1924).Google Scholar
9. Wells, D., The Penguin Book of Curious and Interesting Geometry, Penguin (1991).Google Scholar
10. Soddy, Frederick, The kiss precise, Nature 137 (20 June 1936) p. 1021.CrossRefGoogle Scholar
11. Kimberling, C., Central Points and Central Lines in the Plane of a Triangle, Math. Mag. 67, (3) (June 1994), pp. 163–187.Google Scholar